17 citations · 63 across the 39 of their papers we have counts for
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math.GR2014★ 1 cited
Real homogenous spaces, Galois cohomology, and Reeder puzzles
Mikhail Borovoi, Zachi Evenor
Let G be a simply connected absolutely simple algebraic group defined over the field of real numbers R. Let H be a simply connected semisimple R-subgroup of G. We consider the homo…
math.GR2014★ 17 cited
Galois cohomology of reductive algebraic groups over the field of real numbers
Mikhail Borovoi
We describe functorially the first Galois cohomology set of a connected reductive algebraic group over the field of real numbers in terms of a…
math.AG2014
Stably Cayley semisimple groups
Mikhail Borovoi, Boris Kunyavskii
A linear algebraic group G over a field k is called a Cayley group if it admits a Cayley map, i.e. a G-equivariant birational isomorphism over k between the group variety G and its…